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Primes in Arithmetic Progressions to Moduli with a Large Power Factor
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作者 ruting guo 《Advances in Pure Mathematics》 2013年第7期25-32,共8页
Recently Elliott studied the distribution of primes in arithmetic progressions whose moduli can be divisible by highpowers of a given integer and showed that for integer a≥2 and real number A>0. There is a B=B(A)&... Recently Elliott studied the distribution of primes in arithmetic progressions whose moduli can be divisible by highpowers of a given integer and showed that for integer a≥2 and real number A>0. There is a B=B(A)>0 such that , holds uniformly for moduli that are powers of a. In this paper we are able to improve his result. 展开更多
关键词 PRIMES ARITHMETIC Progressions RIEMANN HYPOTHESIS
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